This paper introduces the notions of immunity, complexity core, and Church-randomness for the nonuniform complexity class of languages accepted by ...
On Solving Hard Problems by Polynomial-Size Circuits · D. Huynh · Published in Information Processing… 13 February 1987 · Computer Science, Mathematics.
TL;DR: This book consists of four survey papers concerning these recent studies on resource bounded Kolmogorov complexity and computational complexity and is ...
Abstract. In circuit complexity, the polynomial method is a general approach to proving circuit lower bounds in restricted settings.
May 10, 2018 · Boolean circuits generalize Boolean formulas by allowing arbitrary directed acyclic graphs instead of directed trees.
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In computational complexity theory, P/poly is a complexity class representing problems that can be solved by small circuits.
Jan 7, 2012 · If what you are studying worked out, it definitely would not be trivial. It would imply that 3SAT has (non-uniform) circuits of size ...
Circuit satisfiability is a good example of a problem that we don't know how to solve in polynomial time. In this problem, the input is a boolean circuit: a ...
If NEXP has polynomial-size circuits, then all NEXP problems have “easy witnesses”. Def. An NEXP problem L has easy witnesses if. ∀ Verifiers V for L and ...
Jul 30, 2024 · Circuit complexity measures: Circuit complexity measures refer to metrics that quantify the computational resources needed to solve a problem ...